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Preconditioner / Conjugate gradient method / Iterative method / Generalized minimal residual method / Biconjugate gradient method / Algorithm / Numerical linear algebra / Mathematics / Applied mathematics


DELFT UNIVERSITY OF TECHNOLOGY REPORTExploiting the flexibility of IDR(s) for grid computing Martin B. van Gijzen and Tijmen P. Collignon
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Document Date: 2011-05-11 08:16:59


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Company

BP / /

Country

Netherlands / /

Currency

IDR / /

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Facility

CRAC library / stable IDR(s) / Delft Institute of Applied Mathematics / Delft University of Technology / Delft Institute of Applied Mathematics Delft / DELFT UNIVERSITY OF TECHNOLOGY REPORT / /

IndustryTerm

bi-ortho algorithm / large sparse symmetric linear systems / parallel computing / large nonsymmetric systems / matrix-vector product / a-synchronous algorithm / target hardware / inner systems / inner products / slower communication network / particular computational hardware / asynchronous algorithm / approximate solution / dedicated parallel computing / final solution / minsync algorithm / parallel iterative asynchronous applications / matrix-vector products / grid computing / local inner products / iteration step inner products / communication networks / large nonsymmetric linear systems / biortho algorithm / /

NaturalFeature

Solve Mt / /

Organization

Department of Applied Mathematical Analysis Delft / Delft Institute of Applied Mathematics / DELFT UNIVERSITY OF TECHNOLOGY REPORT / DELFT UNIVERSITY OF TECHNOLOGY / Delft Institute of Applied Mathematics Delft / /

Person

Martin B. van Gijzen / Tijmen P. Collignon / /

Technology

a-synchronous algorithm / IDR(s) minsync algorithm / 3 Algorithm / ubiquitous Bi-CGSTAB algorithm / bi-ortho algorithm / IDR(s) biortho algorithm / corresponding processor / partially asynchronous algorithm / /

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